Math.Log10 メソッド
アセンブリ: mscorlib (mscorlib.dll 内)

Dim d As Double Dim returnValue As Double returnValue = Math.Log10(d)
戻り値


次に示すのは、Log10 を使用して、選択した値から対数恒等式を求める例です。
' Example for the Math.Log( Double, Double )and Math.Log10( Double ) methods. Imports System Imports Microsoft.VisualBasic Module LogDDLog10 Sub Main() Console.WriteLine( _ "This example of Math.Log( Double, Double ) " + _ "and Math.Log10( Double )" & vbCrLf & _ "generates the following output." & vbCrLf) Console.WriteLine( _ "Evaluate these identities with " & _ "selected values for X and B (base):") Console.WriteLine(" log(B)[X] = 1 / log(X)[B]") Console.WriteLine(" log(B)[X] = log(10)[X] / log(10)[B]") Console.WriteLine(" log(B)[X] = log(B)[10] * log(10)[X]") UseBaseAndArg(0.1, 1.2) UseBaseAndArg(1.2, 4.9) UseBaseAndArg(4.9, 9.9) UseBaseAndArg(9.9, 0.1) End Sub 'Main ' Evaluate logarithmic identities that are functions of two arguments. Sub UseBaseAndArg(argB As Double, argX As Double) ' Evaluate log(B)[X] = 1 / log(X)[B]. Console.WriteLine( _ vbCrLf & " Math.Log({1}, {0}) = {2:E16}" + _ vbCrLf & " 1.0 / Math.Log({0}, {1}) = {3:E16}", _ argB, argX, Math.Log(argX, argB), _ 1.0 / Math.Log(argB, argX)) ' Evaluate log(B)[X] = log(10)[X] / log(10)[B]. Console.WriteLine( _ " Math.Log10({1}) / Math.Log10({0}) = {2:E16}", _ argB, argX, Math.Log10(argX) / Math.Log10(argB)) ' Evaluate log(B)[X] = log(B)[10] * log(10)[X]. Console.WriteLine( _ "Math.Log(10.0, {0}) * Math.Log10({1}) = {2:E16}", _ argB, argX, Math.Log(10.0, argB) * Math.Log10(argX)) End Sub 'UseBaseAndArg End Module 'LogDDLog10 ' This example of Math.Log( Double, Double ) and Math.Log10( Double ) ' generates the following output. ' ' Evaluate these identities with selected values for X and B (base): ' log(B)[X] = 1 / log(X)[B] ' log(B)[X] = log(10)[X] / log(10)[B] ' log(B)[X] = log(B)[10] * log(10)[X] ' ' Math.Log(1.2, 0.1) = -7.9181246047624818E-002 ' 1.0 / Math.Log(0.1, 1.2) = -7.9181246047624818E-002 ' Math.Log10(1.2) / Math.Log10(0.1) = -7.9181246047624818E-002 ' Math.Log(10.0, 0.1) * Math.Log10(1.2) = -7.9181246047624831E-002 ' ' Math.Log(4.9, 1.2) = 8.7166610085093179E+000 ' 1.0 / Math.Log(1.2, 4.9) = 8.7166610085093161E+000 ' Math.Log10(4.9) / Math.Log10(1.2) = 8.7166610085093179E+000 ' Math.Log(10.0, 1.2) * Math.Log10(4.9) = 8.7166610085093179E+000 ' ' Math.Log(9.9, 4.9) = 1.4425396251981288E+000 ' 1.0 / Math.Log(4.9, 9.9) = 1.4425396251981288E+000 ' Math.Log10(9.9) / Math.Log10(4.9) = 1.4425396251981288E+000 ' Math.Log(10.0, 4.9) * Math.Log10(9.9) = 1.4425396251981291E+000 ' ' Math.Log(0.1, 9.9) = -1.0043839404494075E+000 ' 1.0 / Math.Log(9.9, 0.1) = -1.0043839404494075E+000 ' Math.Log10(0.1) / Math.Log10(9.9) = -1.0043839404494077E+000 ' Math.Log(10.0, 9.9) * Math.Log10(0.1) = -1.0043839404494077E+000
// Example for the Math.Log( double, double ) and Math.Log10( double ) methods. using System; class LogDDLog10 { public static void Main() { Console.WriteLine( "This example of Math.Log( double, double ) " + "and Math.Log10( double )\n" + "generates the following output.\n" ); Console.WriteLine( "Evaluate these identities with " + "selected values for X and B (base):" ); Console.WriteLine( " log(B)[X] == 1 / log(X)[B]" ); Console.WriteLine( " log(B)[X] == log(10)[X] / log(10)[B]" ); Console.WriteLine( " log(B)[X] == log(B)[10] * log(10)[X]" ); UseBaseAndArg(0.1, 1.2); UseBaseAndArg(1.2, 4.9); UseBaseAndArg(4.9, 9.9); UseBaseAndArg(9.9, 0.1); } // Evaluate logarithmic identities that are functions of two arguments. static void UseBaseAndArg(double argB, double argX) { // Evaluate log(B)[X] == 1 / log(X)[B]. Console.WriteLine( "\n Math.Log({1}, {0}) == {2:E16}" + "\n 1.0 / Math.Log({0}, {1}) == {3:E16}", argB, argX, Math.Log(argX, argB), 1.0 / Math.Log(argB, argX) ); // Evaluate log(B)[X] == log(10)[X] / log(10)[B]. Console.WriteLine( " Math.Log10({1}) / Math.Log10({0}) == {2:E16}", argB, argX, Math.Log10(argX) / Math.Log10(argB) ); // Evaluate log(B)[X] == log(B)[10] * log(10)[X]. Console.WriteLine( "Math.Log(10.0, {0}) * Math.Log10({1}) == {2:E16}", argB, argX, Math.Log(10.0, argB) * Math.Log10(argX) ); } } /* This example of Math.Log( double, double ) and Math.Log10( double ) generates the following output. Evaluate these identities with selected values for X and B (base): log(B)[X] == 1 / log(X)[B] log(B)[X] == log(10)[X] / log(10)[B] log(B)[X] == log(B)[10] * log(10)[X] Math.Log(1.2, 0.1) == -7.9181246047624818E-002 1.0 / Math.Log(0.1, 1.2) == -7.9181246047624818E-002 Math.Log10(1.2) / Math.Log10(0.1) == -7.9181246047624818E-002 Math.Log(10.0, 0.1) * Math.Log10(1.2) == -7.9181246047624831E-002 Math.Log(4.9, 1.2) == 8.7166610085093179E+000 1.0 / Math.Log(1.2, 4.9) == 8.7166610085093161E+000 Math.Log10(4.9) / Math.Log10(1.2) == 8.7166610085093179E+000 Math.Log(10.0, 1.2) * Math.Log10(4.9) == 8.7166610085093179E+000 Math.Log(9.9, 4.9) == 1.4425396251981288E+000 1.0 / Math.Log(4.9, 9.9) == 1.4425396251981288E+000 Math.Log10(9.9) / Math.Log10(4.9) == 1.4425396251981288E+000 Math.Log(10.0, 4.9) * Math.Log10(9.9) == 1.4425396251981291E+000 Math.Log(0.1, 9.9) == -1.0043839404494075E+000 1.0 / Math.Log(9.9, 0.1) == -1.0043839404494075E+000 Math.Log10(0.1) / Math.Log10(9.9) == -1.0043839404494077E+000 Math.Log(10.0, 9.9) * Math.Log10(0.1) == -1.0043839404494077E+000 */
// Example for the Math::Log( double, double ) and Math::Log10( double ) methods. using namespace System; // Evaluate logarithmic identities that are functions of two arguments. void UseBaseAndArg( double argB, double argX ) { // Evaluate log(B)[X] == 1 / log(X)[B]. Console::WriteLine( "\n Math::Log({1}, {0}) == {2:E16}" "\n 1.0 / Math::Log({0}, {1}) == {3:E16}", argB, argX, Math::Log( argX, argB ), 1.0 / Math::Log( argB, argX ) ); // Evaluate log(B)[X] == log(10)[X] / log(10)[B]. Console::WriteLine( " Math::Log10({1}) / Math::Log10({0}) == {2:E16}", argB, argX, Math::Log10( argX ) / Math::Log10( argB ) ); // Evaluate log(B)[X] == log(B)[10] * log(10)[X]. Console::WriteLine( "Math::Log(10.0, {0}) * Math::Log10({1}) == {2:E16}", argB, argX, Math::Log( 10.0, argB ) * Math::Log10( argX ) ); } int main() { Console::WriteLine( "This example of Math::Log( double, double ) " "and Math::Log10( double )\n" "generates the following output.\n" ); Console::WriteLine( "Evaluate these identities with " "selected values for X and B (base):" ); Console::WriteLine( " log(B)[X] == 1 / log(X)[B]" ); Console::WriteLine( " log(B)[X] == log(10)[X] / log(10)[B]" ); Console::WriteLine( " log(B)[X] == log(B)[10] * log(10)[X]" ); UseBaseAndArg( 0.1, 1.2 ); UseBaseAndArg( 1.2, 4.9 ); UseBaseAndArg( 4.9, 9.9 ); UseBaseAndArg( 9.9, 0.1 ); } /* This example of Math::Log( double, double ) and Math::Log10( double ) generates the following output. Evaluate these identities with selected values for X and B (base): log(B)[X] == 1 / log(X)[B] log(B)[X] == log(10)[X] / log(10)[B] log(B)[X] == log(B)[10] * log(10)[X] Math::Log(1.2, 0.1) == -7.9181246047624818E-002 1.0 / Math::Log(0.1, 1.2) == -7.9181246047624818E-002 Math::Log10(1.2) / Math::Log10(0.1) == -7.9181246047624818E-002 Math::Log(10.0, 0.1) * Math::Log10(1.2) == -7.9181246047624831E-002 Math::Log(4.9, 1.2) == 8.7166610085093179E+000 1.0 / Math::Log(1.2, 4.9) == 8.7166610085093161E+000 Math::Log10(4.9) / Math::Log10(1.2) == 8.7166610085093179E+000 Math::Log(10.0, 1.2) * Math::Log10(4.9) == 8.7166610085093179E+000 Math::Log(9.9, 4.9) == 1.4425396251981288E+000 1.0 / Math::Log(4.9, 9.9) == 1.4425396251981288E+000 Math::Log10(9.9) / Math::Log10(4.9) == 1.4425396251981288E+000 Math::Log(10.0, 4.9) * Math::Log10(9.9) == 1.4425396251981291E+000 Math::Log(0.1, 9.9) == -1.0043839404494075E+000 1.0 / Math::Log(9.9, 0.1) == -1.0043839404494075E+000 Math::Log10(0.1) / Math::Log10(9.9) == -1.0043839404494077E+000 Math::Log(10.0, 9.9) * Math::Log10(0.1) == -1.0043839404494077E+000 */
// Example for the Math.Log( double, double ) and Math.Log10( double ) methods. import System.*; class LogDDLog10 { public static void main(String[] args) { Console.WriteLine(("This example of Math.Log( double, double ) " + "and Math.Log10( double )\n" + "generates the following output.\n")); Console.WriteLine(("Evaluate these identities with " + "selected values for X and B (base):")); Console.WriteLine(" log(B)[X] == 1 / log(X)[B]"); Console.WriteLine(" log(B)[X] == log(10)[X] / log(10)[B]"); Console.WriteLine(" log(B)[X] == log(B)[10] * log(10)[X]"); UseBaseAndArg(0.1, 1.2); UseBaseAndArg(1.2, 4.9); UseBaseAndArg(4.9, 9.9); UseBaseAndArg(9.9, 0.1); } //main // Evaluate logarithmic identities that are functions of two arguments. static void UseBaseAndArg(double argB, double argX) { // Evaluate log(B)[X] == 1 / log(X)[B]. Console.WriteLine("\n Math.Log({1}, {0}) == {2}" + "\n 1.0 / Math.Log({0}, {1}) == {3}", new Object[]{ System.Convert.ToString(argB), System.Convert.ToString(argX),((System.Double)( System.Math.Log(argX, argB))).ToString("E16"), ((System.Double)(1.0 / System.Math.Log(argB, argX))) .ToString("E16")}); // Evaluate log(B)[X] == log(10)[X] / log(10)[B]. Console.WriteLine(" Math.Log10({1}) / Math.Log10({0}) == {2}", System.Convert.ToString(argB), System.Convert.ToString(argX), ((System.Double)(System.Math.Log10(argX) / System.Math.Log10(argB))).ToString("E16")); // Evaluate log(B)[X] == log(B)[10] * log(10)[X]. Console.WriteLine("Math.Log(10.0, {0}) * Math.Log10({1}) == {2}", System.Convert.ToString(argB), System.Convert.ToString(argX), ((System.Double) (System.Math.Log(10.0, argB) * System.Math.Log10(argX))).ToString("E16") ); } //UseBaseAndArg } //LogDDLog10 /* This example of Math.Log( double, double ) and Math.Log10( double ) generates the following output. Evaluate these identities with selected values for X and B (base): log(B)[X] == 1 / log(X)[B] log(B)[X] == log(10)[X] / log(10)[B] log(B)[X] == log(B)[10] * log(10)[X] Math.Log(1.2, 0.1) == -7.9181246047624818E-002 1.0 / Math.Log(0.1, 1.2) == -7.9181246047624818E-002 Math.Log10(1.2) / Math.Log10(0.1) == -7.9181246047624818E-002 Math.Log(10.0, 0.1) * Math.Log10(1.2) == -7.9181246047624831E-002 Math.Log(4.9, 1.2) == 8.7166610085093179E+000 1.0 / Math.Log(1.2, 4.9) == 8.7166610085093161E+000 Math.Log10(4.9) / Math.Log10(1.2) == 8.7166610085093179E+000 Math.Log(10.0, 1.2) * Math.Log10(4.9) == 8.7166610085093179E+000 Math.Log(9.9, 4.9) == 1.4425396251981288E+000 1.0 / Math.Log(4.9, 9.9) == 1.4425396251981288E+000 Math.Log10(9.9) / Math.Log10(4.9) == 1.4425396251981288E+000 Math.Log(10.0, 4.9) * Math.Log10(9.9) == 1.4425396251981291E+000 Math.Log(0.1, 9.9) == -1.0043839404494075E+000 1.0 / Math.Log(9.9, 0.1) == -1.0043839404494075E+000 Math.Log10(0.1) / Math.Log10(9.9) == -1.0043839404494077E+000 Math.Log(10.0, 9.9) * Math.Log10(0.1) == -1.0043839404494077E+000 */

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